Ifthe normal at P to the rectangular hyperbola `x^2-y^2=4` meets the axes in G and g and C is the centre of the hyperbola, then

If the normal at P to the rectangular hyperbola x^2-y^2=4 meets the axes at G and ga n dC is the center of the hyperbola, then (a) P G=P C (b) Pg=P C (c) P G=Pg (d) Gg=2P C

If the normal at P to the rectangular hyperbola x^2-y^2=4 meets the axes at G and ga n dC is the center of the hyperbola, then (a) P G=P C (b) Pg=P C (c) P G-Pg (d) Gg=2P C

If the normal at P to the rectangular hyperbola x^(2)-y^(2)=4 meets the axes at G and gandC is the center of the hyperbola, then PG=PC( b) Pg=PCPG-Pg(d)Gg=2PC

If the normal at P to the rectangular hyperbola x^2-y^2=4 touches the exes of x and y in G and g respectively and O is the centre of the hyperbola, then 2PO equals :

If the normal at P to the rectangular hyperbola x^(2) - y^(2) = 4 meets the axes of x and y in G and g respectively and C is the centre of the hyperbola, then 2PC =

The tangent at the point P of a rectangular hyperbola meets the asymptotes at L and M and C is the centre of the hyperbola. Prove that PL=PM=PC .

The tangent at the point P of a rectangular hyperbola meets the asymptotes at L and M and C is the centre of the hyperbola. Prove that PL=PM=PC .

If the normal to the rectangular hyperbola x^(2) - y^(2) = 4 at a point P meets the coordinates axes in Q and R and O is the centre of the hyperbola , then

If the normal to the rectangular hyperbola x^(2) - y^(2) = 4 at a point P meets the coordinates axes in Q and R and O is the centre of the hyperbola , then